K*N subgroups: Difference between revisions

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	{{Legacy~~\|K*N_subgroups~~}}		{{Legacy}}
	For any [[Harmonic_Limit\|prime limit]] p, EDO N and positive integer k, the p-limit kN subgroup is the largest [[Just_intonation_subgroups\|just intonation subgroup]] of the p-limit on which N-edo and kN-edo approximate intervals to the same values using the mapping supplied by the [[Patent_val\|patent val]] for k*N-edo. This also means they temper out the same commas.		For any [[Harmonic_Limit\|prime limit]] p, EDO N and positive integer k, the p-limit kN subgroup is the largest [[Just_intonation_subgroups\|just intonation subgroup]] of the p-limit on which N-edo and kN-edo approximate intervals to the same values using the mapping supplied by the [[Patent_val\|patent val]] for k*N-edo. This also means they temper out the same commas.